Suppose a desktop screen has an area of 14.37 sq. inches. If the height of the screen is $fraction numerator text diagonal end text over denominator square root of A R squared plus 1 end root end fraction$ ,
Find the width of the inner screen if the outer edge is 1 inch.

Suppose a desktop screen has an area of 14.37 sq. inches. If the height of the screen is $fraction numerator text diagonal end text over denominator square root of A R squared plus 1 end root end fraction$ ,
Find the length of the diagonal, where aspect ratio AR= 16: 9.

If $f left parenthesis x right parenthesis equals x squared plus 8 x plus c$ and $g left parenthesis x right parenthesis equals x squared plus 10 x plus d$ are perfect square trinomials, find f (1) + g (1).

If a trinomial is in the form ax 2 + bx + c is said to be a perfect square, if and only if it satisfies the condition b 2 = 4ac.

If $f left parenthesis x right parenthesis equals x squared plus 8 x plus c$ and $g left parenthesis x right parenthesis equals x squared plus 10 x plus d$ are perfect square trinomials, find f (1) + g (1).

If a trinomial is in the form ax 2 + bx + c is said to be a perfect square, if and only if it satisfies the condition b 2 = 4ac.

Find the value of ‘c’ that makes the expression $x squared plus 10 x plus c$ a perfect square trinomial.

Find the value of ‘c’ that makes the expression $x squared plus 6 x plus c$ a perfect square trinomial.

Find the solutions for the equation $x squared plus 6 x minus 9 equals 0$ .

Find the solutions for the equation $x squared plus 8 x minus 9 equals 0$

From the figure given below, find the difference in areas of larger square to that of the smaller square.

What is the x-intercept of the graph of $y equals x squared minus 4 x plus 4$ ?

The coordinates of the vertex of the parabola whose equation is $y equals x squared plus 4 x minus 2$ are:

Find the k value of vertex (h, k) for the equation $y equals 6 x squared plus 24 x plus 2$ .

The other method to find the vertex of a parabola is as we know that the x-coordinate of a vertex, (i.e) h is -b/2a.Now, substitute the x-coordinate value in the given standard form of the parabola equation y=ax2+bx+c, we will get the y-coordinate of a vertex.

Find the k value of vertex (h, k) for the equation $y equals 6 x squared plus 24 x plus 2$ .

Find the k value of vertex (h, k) for the equation $y equals 6 x squared plus 24 x plus 2$ .

Find the solutions for the equation $y equals x squared plus 16 x plus 25$ .

Prime factorization of any number can be done by using two methods: (1) Division method and (2) Factor tree method.

Find the solutions for the equation $y equals x squared plus 16 x plus 25$ .

Prime factorization of any number can be done by using two methods: (1) Division method and (2) Factor tree method.

Find the solutions for the equation $y equals x squared plus 4 x minus 6$ using vertex form.

Find the solutions for the equation $x squared plus 6 x minus 9 equals 0$

In math, factorization is when you break a number down into smaller numbers that, multiplied together, give you that original number.

Find the solutions for the equation $x squared plus 6 x minus 9 equals 0$